On error estimation for the pseudosolution of an inconsistent linear system
M. V. Ćelić (1989)
Matematički Vesnik
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M. V. Ćelić (1989)
Matematički Vesnik
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Gabriel N. Gatica (1987)
Extracta Mathematicae
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Segeth, Karel
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A lot of papers and books analyze analytical a posteriori error estimates from the point of view of robustness, guaranteed upper bounds, global efficiency, etc. At the same time, adaptive finite element methods have acquired the principal position among algorithms for solving differential problems in many physical and technical applications. In this survey contribution, we present and compare, from the viewpoint of adaptive computation, several recently published error estimation procedures...
A. Schurmann (1973)
Applicationes Mathematicae
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Jan Brandts (1999)
Applications of Mathematics
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We will investigate the possibility to use superconvergence results for the mixed finite element discretizations of some time-dependent partial differential equations in the construction of a posteriori error estimators. Since essentially the same approach can be followed in two space dimensions, we will, for simplicity, consider a model problem in one space dimension.
Abdelhaq El Jai, Houria Hamzaoui (2009)
International Journal of Applied Mathematics and Computer Science
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The purpose of this short paper is to provide original results related to the choice of the number of sensors and their supports for general distributed parameter systems. We introduce the notion of extended sensors and we show that the observation error decreases when the support of a sensor is widened. We also show that the observation error decreases when the number of sensors increases.